Class Counts combines theoretical discussions of the concept of class with a wide range of comparative empirical investigations of class.

This textbook provides students with a lively and penetrating exploration of the concept of class and its relevance for understanding a wide range of issues in contemporary society. Erik Olin Wright treats class as a common explanatory factor and examines three broad themes: class structure, class and gender, and class consciousness. Specific empirical studies include such diverse topics as class variations in the gender division of labour in housework; friendship networks across class boundaries; the American class structure since 1960; and cross-national variations in class consciousness. The author evaluates these studies in the light of expectations within the Marxist tradition of class analysis. This Student Edition of Class Counts thus combines Wright s sophisticated account of central and enduring questions in social theory with practical analyses of detailed social problems.

Few themes have been as central to sociology as 'class' and yet class remains a perpetually contested idea. Sociologists disagree not only on how best to define the concept of class but on its general role in social theory and indeed on its continued relevance to the sociological analysis of contemporary society. Some people believe that classes have largely dissolved in contemporary societies; others believe class remains one of the fundamental forms of social inequality and social power. Some see class as a narrow economic phenomenon whilst others adopt an expansive conception that includes cultural dimensions as well as economic conditions. This 2005 book explores the theoretical foundations of six major perspectives of class with each chapter written by an expert in the field. It concludes with a conceptual map of these alternative approaches by posing the question: 'If class is the answer, what is the question?'

Law school can be a joyous, soul-transforming challenge that leads to a rewarding career. It can also be an exhausting, self-limiting trap. It all depends on making smart decisions. When every advantage counts, A Student’s Guide to Law School is like having a personal mentor available at every turn. As a recent graduate and an appellate lawyer, Andrew Ayers knows how high the stakes are—he’s been there, and not only did he survive the experience, he graduated first in his class. In A Student’s Guide to Law School he shares invaluable insight on what it takes to make a successful law school journey. Originating in notes Ayers jotted down while commuting to his first clerkship with then-Judge Sonia Sotomayor, and refined throughout his first years as a lawyer, A Student’s Guide to Law School offers a unique balance of insider’s knowledge and professional advice. Organized in four parts, the first part looks at tests and grades, explaining what’s expected and exploring the seven choices students must make on exam day. The second part discusses the skills needed to be a successful law student, giving the reader easy-to-use tools to analyze legal materials and construct clear arguments. The third part contains advice on how to use studying, class work, and note-taking to find your best path. Finally, Ayers closes with a look beyond the classroom, showing students how the choices they make in law school will affect their career—and even determine the kind of lawyer they become. The first law school guide written by a recent top-ranked graduate, A Student’s Guide to Law School is relentlessly practical and thoroughly relevant to the law school experience of today’s students. With the tools and advice Ayers shares here, students can make the most of their investment in law school, and turn their valuable learning experiences into a meaningful career.

Mathematics curriculum guide covers making the most of the first minutes of class, asking the right questions, assigning and correcting homework efficiently, teaching new material effectively, and establishing a practical notebook system. Includes 15 favorite questions for encouraging student discussion. Secondary level.

A thinking student is an engaged student Teachers often find it difficult to implement lessons that help students go beyond rote memorization and repetitive calculations. In fact, institutional norms and habits that permeate all classrooms can actually be enabling "non-thinking" student behavior. Sparked by observing teachers struggle to implement rich mathematics tasks to engage students in deep thinking, Peter Liljedahl has translated his 15 years of research into this practical guide on how to move toward a thinking classroom. Building Thinking Classrooms in Mathematics, Grades K–12 helps teachers implement 14 optimal practices for thinking that create an ideal setting for deep mathematics learning to occur. This guide Provides the what, why, and how of each practice and answers teachers’ most frequently asked questions Includes firsthand accounts of how these practices foster thinking through teacher and student interviews and student work samples Offers a plethora of macro moves, micro moves, and rich tasks to get started Organizes the 14 practices into four toolkits that can be implemented in order and built on throughout the year When combined, these unique research-based practices create the optimal conditions for learner-centered, student-owned deep mathematical thinking and learning, and have the power to transform mathematics classrooms like never before.

As friends Bear and Mouse share a day together, Bear counts various objects, from one to five, and the reader is invited to do the same.